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CL001 : isogonal central nK cubics

CL002 : isotomic central nK cubics

CL003 : isogonal strophoids

CL004 : isogonal nK60 cubics

CL005 : isotomic nK60 cubics

CL006 : pK60+ cubics

CL007 : pK(W, W) cubics, parallel tripolars cubics

CL008 : perpendicular tripolars cubics

CL009 : pK(W, G/W) cubics

CL010 : Allardice (first) cubics

CL011 : Allardice (second) cubics

CL012 : Central nK cubics with center G

CL013 : Central nK cubics with center O

CL014 : Kp cubics, locus of pivots of pK+ with given pole

CL015 : Kc cubics, locus of common points of the asymptotes of Kp cubics

CL016 : Kp++ cubics

CL017 : Kw cubics, locus of poles of pK+ with given pivot

CL018 : Kc' cubics, locus of common points of the asymptotes of Kw cubics

CL019 : pK(W, H) cubics

CL020 : Equal power cubics

CL021 : pK(W, O) cubics

CL022 : nK0(W, K) cubics

CL023 : pK(W^2, W÷H) cubics

CL024 : pK(W, W÷H) cubics

CL025 : Isogonal focal nK0s or Z+(O) cubics

CL026 : nK0(W, W) cubics

CL027 : Isogonal axial focal cubics

CL028 : Non-isogonal focal nKs

CL029 : Tridents

CL030 : Stothers cubics

CL031 : cK0(#X2, Rinf)

CL032 : Hirst pivotal cubics

CL033 : Deléham cubics

CL034 : Evans pencil

CL035 : Circular pKs

CL036 : Point pedal cubics

CL037 : Cundy-Parry cubics

CL038 : Non-isogonal circum-strophoids

CL039 : Droz-Farny cubics

CL040 : Thomson centroidal cubics

CL041 : Grassmann cubics & Co

CL042 : pK(P x ctP, P)

CL043 : pK(P x K, P)

CL044 : nK0+ and nK0++

CL045 : Tripolar centroidal cubics

CL046 : cK(#Q, ocQ)

CL047 : Cubics and Inconics

CL048 : pK(G, P), pK(P, G) and related cubics

CL049 : pK(P x ccP, P), a family of pK+

CL050 : Vertex Conjugate Cubics

CL051 : Pole-Pivot Cubics – Part 1 : the circular case

CL052 : Pole-Pivot Cubics – Part 2 : the equilateral case

CL053 : Pole-Root Cubics – Part 1 : the circular case

CL054 : Pole-Root Cubics – Part 2 : the equilateral case

CL055 : Sympivotal (central) cubics

CL056 : Sympivotal (axial) cubics

CL057 : Axial Pivotal Cubics

CL058 : Perpendicular Pivotal Cubics

CL059 : pK(ctP, P) = pK(P x cP, P) or pK(Ω, taΩ)